Modern information
technolodies/1. Computer engineering
Vovchenko A.I, Lomazov V.A.
Belgorod State Agriculture Academy, Russia
Information
modeling of complex systems
The present level of man-made
environment has exceeded that limit threshold at which the system may be under
the full supervision of specialists for its maintenance. Technical system
acquires the properties and qualities similar to those of living beings, and it
seems that she starts to develop on its plans and laws, inaccessible human logic.
Questions relating to the reliability of all kinds of technical facilities
(instrumentation, machinery, vehicles, etc.) are becoming more relevant.
Specific requirements to ensure safe
operations are presented to the objects of the transport system [1], in
particular, to systems of railway transport. Failures of individual components
(eg, failure of trains on the route) cause delays, traffic disruption, the
failure rate of transport, thus resulting in significant losses of bandwidth
and endangering the safety of other trains, ie, lead to a breach of an
effective (and, most importantly, safe) transport system as a whole.
The aim of this paper is to study and
develop evaluation tools and forecasting in automated research systems of
transport systems (ARS TS) [2], allowing for tracking and managing the
technical condition of the vehicle park (as one of the major subsystems of the
transportation system), to prevent failures and plan activities to restore
health of individual sub-systems (trains, locomotives, wagons) and elements
(wheels and other mechanisms).
High level of automation of transport
systems can receive a large volume of statistical data on which (if using ARS
TS) can draw conclusions about the prospects of further operation of the
facility, that is to forecast and plan for routine wear and tear repairs. This
will greatly improve the use of rolling stock to substantially reduce the cost
of its operation, maintenance and repair.
The
overall structure of the railway transport system can be represented as a set
of interacting with each other subsystems:
TrSys = <MovSys,
FixedSys, RepairSys> (1)
where MovSys - sub
fleet, FixedSys - a subsystem of the rail infrastructure, RepairSys - subsystem
maintenance and repair (Fig. 1). Along with the division of movable and fixed
components of the transport system, the selection subsystem service is a
natural, since the software operation of the first two components is relatively
independent problem, whose solution to the transport industry, as a rule, are
separate structural units.
Fig. 1. The overall
structure of the railway transport system TrSys
Although
the main object of study in this work is sub fleet MovSys, but a systematic
approach is to consider incorporating it more common transport system.
Evaluation of the subsystem MovSys can not be done without taking into account
linkages with other subsystems TrSys and, in particular, with the subsystem
RepairSys, which should provide an economical and safe operation MovSys.
Vehicle
fleet MovSys includes separate subsystems (eg, locomotives and carriages of
various types)
MovSys
= <MovSysSubsys_1, MovSysSubsys_2,…, MovSysSubsys_n> (2)
Subsystems
include items such as wheelset, body, brake, etc. In general, the elemental
composition of subsystems MovSysSubsys_i has the form
MovSysSubsys_i
= <MovSysSubsys_i _El_1, ..., MovSysSubsys_i El_k> (3)
Feature
of the sub fleet is the possible similarity of the elements of the various
subsystems, which is shown schematically in Figure 2.
Fig.2 Rail fleet subsystem
MovSys
State
of the subsystem rail fleet MovSys represents a set of states of its subsystems
StMovSys
= <StMovSysSubsys_1, …, StMovSysSubsys_n> (4)
state which in turn
are sets of states of the elements
StMovSysSubsys_i =
<StMovSysSubsys_i _El_1, ..., StMovSysSubsys_i El_k> (5)
State of an
individual element MovSysSubsys_i _El_j defined by a set of property values
(indicators)
StMovSysSubsys_i
_El_j = <MovSysSubsys_i _El_j_Ind_1, (6)
MovSysSubsys_i
_El_j_Ind_2, ..., MovSysSubsys_i _El_j_Ind_m>
In the
future, we will assume are binary indicators, ie Ind = {0,1}, where 0
corresponds to the absence of some property, 1 - presence of this property.
Despite the seeming simplicity of the model adopted, it reflects the
possibility of measuring the properties of the elements not only in weak
(nominal and ordinal), but also a strong (and relative interval) scales. In the
latter case refers to property belonging to some numerical values
of the index interval.
Hierarchical
description of the subsystems of railway transport capacity MovSys (4) - (6) is
conveniently represented in a linear form:
StMovSys
= <Ind_1, Ind_2,…, Ind_N> (7)
where the integral
indicators of Ind_1, Ind_2, ..., Ind_N calculated using a hierarchical
procedures (for example, the hierarchy analysis method) based on the
performance of individual elements and the weighting of these indicators,
components and subsystems produced by the methods of expert estimation (eg, by
command or a method of ranking paired comparisons).
References
1. Venkat
Venkatasubramanian, R. Rengasamy, K. Yin, S.N.Kavuri, A review of process fault
detection and diagnosis, Part I: quantitative model-based methods, Int. J. Comput.Chem.
Eng. 27 (2003), 293–311.
2. Âîâ÷åíêî, À.È. Ëîìàçîâ, Â.À. Àâòîìàòèçàöèÿ îöåíêè è
ïðîãíîçèðîâàíèÿ òåõíè÷åñêîãî ñîñòîÿíèÿ æåëåçíîäîðîæíûõ êîëåñíûõ ïàð [Òåêñò] //
Èíôîðìàöèîííûå ñèñòåìû è òåõíîëîãèè. - Îðåë: ÎðåëÃÒÓ, 2010, ¹4 ñ. 95-100.